This short document provides details on the work carried out to
assess environmental effects on reproductive parameters of harp seals in
the Northwest Atlantic.
This document is intended for internal use of the Fisheries and Oceans
Canada team.
Project led by Garry Stenson and Shelley Lang.
Code and environemntal data to reproduce the analyses summarized in
this document can be found in this
repository.
Seal and prey field data will not be made available in the
repository
Shelley provided population numbers (Jan 10, 2025) - courtesy of Joanie
Here is the female LW relationship. \(W = aL^b\)
I am considering only beater and older here (based on pelage type). Also excluded foetus, stillborn & starvling
Using the LW relationship, I calculated the relative condition of seal \(\textit{i}\) as \(K_{r_i} = \frac{Weight_i}{\widehat{Weight_i}}\)
Several things here:
## Joining with `by = join_by(idsex)`
## `geom_smooth()` using method = 'gam' and formula = 'y ~ s(x, bs = "cs")'
Here we can see the seasonal effects, particularly for i) Post lactation, ii) Delay period, iii) parous
## Joining with `by = join_by(idsex)`
GBS received data from MKA on 2025-06-25
We will use the prey field available to seals in the fall (Fall RV)
Notes from MKA:
MKA also sent 3L spring acoustic survey
Notes from MKA:
Note from ADB:
Downloaded
Cyr and Galbraith (2020): https://doi.org/10.20383/101.0301
Hurrell NAO Index (DJFM)
https://climatedataguide.ucar.edu/sites/default/files/2023-07/nao_station_djfm.txt
For the capelin paper (Buren et al. (2014)) we used the 121-month smoothed estimates
The AMO was based on the Kaplan SST, but the dataset is not being
updated anymore.
https://psl.noaa.gov/data/timeseries/AMO/
Therefore, I downloaded a few different options:
Kaplan, unsmoothed: data/environment/AMO/amon.us.data.txt
https://psl.noaa.gov/data/correlation/amon.us.data https://psl.noaa.gov/data/correlation/amon.us.long.data
Data up to 2022
Kaplan, smoothed: data/environment/AMO/amon.sm.data
https://psl.noaa.gov/data/correlation/amon.sm.data https://psl.noaa.gov/data/correlation/amon.sm.long.data
Data up to Jan 2018
NOAA/NCEI has a time-series of the AMO based on the NOAA ERSSTV5:
data/environment/AMO/ersst.v5.amo.dat.txt
https://www1.ncdc.noaa.gov/pub/data/cmb/ersst/v5/index/ersst.v5.amo.dat
Data up to July 2024
Last smoothed estimate is from January 2018
Method:Last smoothed estimate is from July 2019
I applied the same smoother as applied to the Kaplan dataset.
It looks like these data have not been detrended. AMO code is provided in the PSL website, (code provided by NCAR: National Center for Atmospheric Research) here.
The two datasets look similar, but the NOAA/NCEI has not been
detrended.
NCAR provides AMO code. I am not sure what language this is, but I am
sure that if we needed to use this dataset we could figure it out.
Note the very similar length of the datasets:
Note that these data are still at a monthly scale. We still need to
define how we will translate it to an annual value.
Thoughts on how to proceed?
follow the same strategy as for NAO and AO, i.e. get the JFM mean
In this plot,
Downloaded
https://www.cpc.ncep.noaa.gov/products/precip/CWlink/daily_ao_index/ao.shtml
Data is at a monthly scale. We need to smooth it. How should we do it? I can think of at least two options:
I am not sure how to approach this. I couldn’t find any details in
Mullowney et al. (2023) on how they
approached it. Maybe Shelley can check in with Darrell or Fred?
Last smoothed estimate is from August 2019
I applied the same smoother as applied to the AMO Kaplan dataset, not detrended.
This reproduces Zhang et al. (2021), i.e. mean AO from January to March
This is the plot presented by Zhang et al.
(2021)
#### Annual
This plot presents it in a similar fashion as Mullowney et al. (2023), annual means
This is the plot presented by Mullowney et al.
(2023)
I calculated both, and standardized (mean = 0, sd = 1) to visualize trends, without worrying about magnitudes - this is how we will most likely use all indices in the modelling exercises
We can dismiss the smoothed index.
I can perfectly reproduce Zhang et al.
(2021).
I can perfectly reproduce Mullowney et al.
(2023).
When we plot both together, they are very similar. There are some
small differences - do these matter?
I think the important question here is: what is the expected effect of
AO on the environment?
Can Shelley approach Fred?
Downloaded from Canadian Ice Service
https://iceweb1.cis.ec.gc.ca/IceGraph/page1.xhtml?lang=en
In Stenson, Buren, and Koen-Alonso (2015): As a proxy for habitat change, we used the annual percentage midwinter ice area cover (week of 29 January). The percentage of ice cover was defined as the proportion of the regional East Coast (area: 1 975 854 km2) that was covered by first-year ice (≥30 cm thickness)
In this plot, the AMO is the annualized taking the JFM mean of the smoothed values, i.e. the black thick line in Annualize AMO
High correlation (> 0.5):Maybe we are OK like this? i.e. dropping NLCI and NAO
I would really like to understand the hypothesized effect of each index
on the environment to make this decision, but maybe I am asking too
much?
This would also be in line with how one would approach this by looking at multicollinearity through variance inflation factors (Zuur, Ieno, and Elphick (2010)). Drop the variable with the highest VIF until all variables have VIFs < 3.
All variables
variable | VIF |
---|---|
winter.amo.sm | 1.44 |
first_year_ice | 2.45 |
ao.seasonal | 3.05 |
winterNAO | 3.08 |
NLCI | 3.37 |
Dropping NLCI
variable | VIF |
---|---|
winter.amo.sm | 1.26 |
first_year_ice | 1.53 |
ao.seasonal | 2.68 |
winterNAO | 3.05 |
Dropping winter NAO - all VIFs < 3
variable | VIF |
---|---|
ao.seasonal | 1.12 |
winter.amo.sm | 1.25 |
first_year_ice | 1.32 |
Note: we agreed this is a purely statistical approach to variable selection. However, we will consider NLCI in our runs - it includes seeral of the variables (thus the correlations), and ecological hypotheses have been formulated using this index (fred Cyr et al.’s work). We will go through a different variable selection process for that set: 1. exclude datasets included in the NLCI, 2. follow the VIF approach for the remaining (if any) variables.